Probability is the chance of occurring of an event expressed as a percentage or a decimal and ranges from 0 to 1 with 0 being an impossible event and 1 being a sure event.
Odds is a ratio of desired outcome to undesired outcome and ranges from 0 to infinity. There are odds in favor of an event and odds against an event.
For example, the probability of getting a head in a coin toss is 1/2 or 50% while the odds in favor a head is 1/1 =1:1. In a dice throw, the probability of getting 2 is 1/6 while the odds in favor of 2 is 1/5 =1:5 and odds against 2 is 5/1 =5:1
The probability of an event A is:
P(A) =Favorable outcomes/Total outcomes
The Odds in favor of A is:
Odds =Favorable outcomes/Unfavorable outcomes
When talking about aing bets, What is the diffrence between probability and odds?
What is the diffrence between hazard and mishap? What are the probabilites of accurrence for the hazard and mishap events? ( shirt answer please)
Given what is learned about intersectionality, what does it mean to be self-reflexive when talking about feminist and queer issues, cultural identities, and power?
Solve the problem. In a game of roulette, Jorge places 170 bets of Sl each on the number 3. A win pays off with odds 35 1 and on any one spin there is a 1/38 probability that 3 will be the winning number. Among the 170 bets, what is the minimum number of wins needed for Jorge to make a profit? Estimate the probability that Jorge will make a profit. A 5:0.4013 3.6:0.3121 C.5;0.496 0.6; 0.2327
What are we talking about when we talk about Population Health? Cite an example of a population health initiative. Has it been successful? Why or why not?
What are we talking about when we talk about Population Health? Cite an example of a population health initiative. Has it been successful? Why or why not?
Diffrence between loan amortization (5,15, 30 years) Explain what happens to princpal , interest and payment.
Sometimes probability statements are expressed in terms of odds. The odds in favor of an event A is the following ratio. P(A)/P(not A) = P(A)/P(A^c) For instance, if P(A) = 0.60, then P(A^C) = 0.40 and the odds in favor of A are 0.60/0.40 = 6/4 = 3/2, written as 3 to 2 or 3:2. Show that if we are given the odds in favor of event A as n:m, the probability of event A is given by the following....
You and a friend are talking about the probability of getting a heads on a single toss of a fair coin. Your friend insists that you are more likely to get a heads on a single toss of a fair coin than a tails. Is your friend correct, why or why not? If we were to toss the fair coin an infinite number of times, what would we expect?
The odds of winning a game are given as 1:25. What is the probability that you will win this game? What is the probability that you will lose this game? Consider which number in the odds ratio needs to change and how it needs to change in order to increase the probability of winning.
What are the independent and dependent variables when talking about changing the law to make sure that people would get vaccines without nonmedical exemptions?